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Structural Prediction of RNA Loops by Simulated Annealing

机译:通过模拟退火对RNA环的结构预测。

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摘要

Structural modelling of RNAs have received relatively less attention compared to protein modelling, owing partly due to the involved, long and highly orientable loop structures. RNA loop structures determined by experimental methods are often found wanting due to chemical interactions of the detection method with the structures and for this reason alone, a computational analogue of an RNA loop structure is important to devise. In this work RNA loop modelling problem is presented as an energy minimization problem subject to kinematic and volumetric constraints of the loop. The kinematic constraints are generated from redundancy characterization of RNA loops like in case of a robotic manipulator. The loop energy is estimated from established force fields (like CHARMM etc.)with necessary approximations and the resulting potential optimization problem is solved by simulated annealing methods to obtain stable loop configurations free from loop-loop infringement and loop-anchor infringement. The algorithm is applied, with a fixed and geometric cooling schedule, on several RNA loops of varying number of residues and the resulting structures are accepted as valid configurations if certain statistical criteria are met related to the position error in loop-anchor atom coordinates. For small to moderate loop size, provides results that are comparable to the structures stored in established repositories (Protein data bank, RLooM etc.). Native and optimized structures of some such loops are presented as a proof of concept for the methodology discussed.
机译:与蛋白质建模相比,RNA的结构建模受到的关注相对较少,部分原因是涉及到的,长且高度可定向的环结构。由于检测方法与结构的化学相互作用,经常发现通过实验方法确定的RNA环结构是缺乏的,仅出于这个原因,设计RNA环结构的计算类似物很重要。在这项工作中,RNA回路建模问题被提出为受回路运动学和体积约束的能量最小化问题。运动学约束是从RNA环的冗余特征生成的,就像在机械手中一样。从建立的力场(如CHARMM等)以必要的近似值估计回路能量,并通过模拟退火方法解决由此产生的潜在优化问题,以获得不受回路-环路侵权和环路-锚链侵权的稳定环路配置。该算法以固定的几何冷却程序应用于残基数量不同的几个RNA环上,如果满足某些与环锚原子坐标中的位置误差有关的统计标准,则将所得结构作为有效构型接受。对于小到中等的循环大小,其结果可与已建立的存储库(蛋白质数据库,RLooM等)中存储的结构相媲美。一些这样的循环的本机和优化结构作为所讨论方法的概念证明而提出。

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